(1+cscx)/(cosx+cotx)i need to show all my work

Question

anonymous · Answer

u want me to solve or is it closed

anonymous · Answer

what the answer is

anonymous · Answer

rewrite in terms of sin and cos... find CDs in the numerator and denominator... it simplfies pretty easily.

anonymous · Answer

eg.  what is 1 +cscx   in terms of sin or cos?

anonymous · Answer

it just says simplify

anonymous · Answer

awesome!  gl!

hartnn · Answer

csc x = 1/ sin x 
so what is 1+csc x = ?

anonymous · Answer

must. procrastinate. from. diffeq.

$$(1+\csc)/(\cos+\cot) = [(\sin/\sin) + (1/\sin) ] / [(\cos*\sin+\cos)/\sin] = [(\sin+1)/\sin] * [\sin/\cos(\sin+1)]$$
sin cancels, (sin+1) cancels. end up with 1/cos

anonymous · Answer

sorry if thats kind of messy lol

hartnn · Answer

@irpirate use `\frac{}{}` for fractions 
`\frac{1+csc}{cos+cot}`
will give u $\frac{1+csc}{cos+cot}$

anonymous · Answer

$$ \frac{1+ \frac{1}{\sin}}{\cos+ \frac{\cos}{\sin}} = \frac{\frac{\sin}{\sin}+\frac{1}{\sin}}{\frac{\cos*\sin+\cos}{\sin}} = \frac{\sin+1}{\sin}*\frac{\sin}{\cos(\sin+1)} = \frac{1}{\cos}$$

that was a pain lol

hartnn · Answer

and u just missed x everywhere :P

anonymous · Answer

-.-''''''''''''''' i think she'll manage :P

hartnn · Answer

@tammyhawatmeh see the solution step by step, and tell us which step did u not get

anonymous · Answer

i got it thanks guys

anonymous · Answer

^_^ welcome